Grid Strategy Comparison

Direct answer

The Strategy Comparison lines up arithmetic grids, geometric grids and a buy-and-hold baseline over the same history — final equity, return, fees and max drawdown on an equity curve; results are historical only.

The Strategy Comparison lines up arithmetic grids, geometric grids and a buy-and-hold baseline over the same history: final equity, return, fees and max drawdown, with an equity curve that makes the differences visible.

For dual-direction (neutral) strategies use the long-short grid calculator; this page answers whether your grid should be arithmetic or geometric — and whether it beats simply holding.

Grid Strategy Comparison

Assumptions & notes
  • Both grids share the same range, grid count and capital (same model as the backtest page).
  • Buy & hold invests all capital at the first close and holds (no fees); cash stays uninvested as the baseline.
  • The demo series is not real data; backtest results do not represent future performance.

Scenarios / details

StrategyTradesFees (USDT)Net (USDT)Total returnMax DDFinal equity (USDT)

Key data & facts

Geometric levels
Level(i) = Lower × ratio^i, ratio = (Upper / Lower)^(1/Grids)
Arithmetic step
(Upper − Lower) ÷ GridsA fixed step per level
Buy & hold baseline
all capital bought at the first close, held to the endNo fees
Cash baseline
stays fully in cash

What is the Grid Strategy Comparison?

Arithmetic grids keep a fixed price step; geometric grids keep a fixed ratio, producing denser levels and smaller absolute amounts at lower prices. Fills differ across the same market.

Putting both grid types next to a “do nothing” baseline answers whether oscillation income compensates for the risk of holding or missing out.

How to use it

  1. Pick the data source and enter the range, grid count, capital and fee.
  2. Click Calculate and compare final equity and drawdown across the four rows.
  3. Inspect the equity curve: is the grid smoother, or far behind the hold line?
  4. Add the long-short calculator for neutral strategies and decide holistically.

Notes

Geometric levels
Level(i) = Lower × ratio^i, ratio = (Upper / Lower)^(1/Grids)

Arithmetic grids keep a fixed step (Upper − Lower) ÷ Grids instead.

Worked example

In a choppy sample, arithmetic or geometric grids may realize more than buy & hold with lower drawdown; in a one-way rally, buy & hold usually wins clearly.

The equity curve shows whether differences come from oscillation opportunities or trend dividends, helping you choose given your market view.

Practical tips

  • Never drop the baselines. Without holding/cash, you cannot tell whether the grid earns from volatility or merely underperforms sitting still.
  • Geometric suits wide ranges. The wider the upper/lower ratio, the more valuable its denser low-price levels; on narrow ranges the two are close.

FAQ

When do arithmetic and geometric grids diverge?

When the range spans multiples in price — geometric places denser levels at low prices with smaller absolute steps. On narrow ranges they are nearly identical.

Why include buy & hold?

It is the benchmark for the grid's relative value: if holding earned more on the same history, the parameter suits trends rather than choppy markets.

Do grids always lose to holding in trends?

In a one-way rally grids sell too early and usually trail. In declines grids buy in stages at lower average cost, so drawdown can be smaller than a full position.

Where do I test neutral grids?

This page focuses on long grids and baselines; use the Long-Short Grid Calculator for static dual-direction estimates.

Sources & references